On the cohomology of the invariant Euler--Lagrange complex
type: Item
instance of: scholarly article
title: On the cohomology of the invariant Euler--Lagrange complex
zbMATH Open document ID: 1251.49048
author: Robert Thompson
author: Francis Valiquette
published in: Acta Applicandae Mathematicae
publication date: 2011-11-08T00:00:00Z
Mathematics Subject Classification ID: 49N45
Mathematics Subject Classification ID: 58E30
Mathematics Subject Classification ID: 58H05
zbMATH DE Number: 5968997
zbMATH Keywords: inverse problem of calculus of variations
zbMATH Keywords: Lie group
zbMATH Keywords: Lie algebra cohomology
zbMATH Keywords: moving frame
zbMATH Keywords: variational bicomplex
MaRDI profile type: Publication
full work available at URL: s10440-011-9638-2
OpenAlex ID: W2161568247
cites work: Q4036963
cites work: Conservation laws and the variational bicomplex for second-order scalar hyperbolic equations in the plane
cites work: The variational bicomplex for hyperbolic second-order scalar partial differential equations in the plane
cites work: The cohomology of invariant variational bicomplexes
cites work: Q4895943
cites work: Q3961493
cites work: Characteristic Cohomology of Differential Systems (I): General Theory
cites work: Characteristic cohomology of differential systems. II: Conservation laws for a class of parabolic equations
cites work: Moving coframes. I: A practical algorithm
cites work: Moving coframes. II: Regularization and theoretical foundations
cites work: Q4329389
cites work: Q4542023
cites work: Q4329386
cites work: Invariant Euler--Lagrange equations and the invariant variational bicomplex
cites work: Q4733032
cites work: Q4417968
cites work: Q4273954
cites work: Q4849745
cites work: Moving frames and singularities of prolonged group actions
cites work: Joint invariant signatures
cites work: Moving frames
cites work: Differential invariants of surfaces
cites work: Maurer-Cartan forms and the structure of Lie pseudo-groups
cites work: Moving Frames for Lie Pseudo–Groups
cites work: On variation bicomplexes associated to differential equations
cites work: The Lagrange complex
cites work: The \({\mathcal C}\)-spectral sequence, Lagrangian formalism, and conservation laws. I: The linear theory
cites work: The \({\mathcal C}\)-spectral sequence, Lagrangian formalism, and conservation laws. II: The nonlinear theory
cites work: Q4003853
DOI: 10.1007/S10440-011-9638-2
description: scientific article; zbMATH DE number 5968997